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Digital twins & sim-to-real

Can a twin identified from logs of the deployed controller tell you whether a different controller is stable?

research/closedloop-twin

A twin identified from logs of the deployed controller: held-out error is 1.00σ² at every dither level while the predicted pole under a new gain has sd (σ/√n)√((k−k')²/τ²+1/v) (0.037→0.82), no dither gives a confident wrong twin (b̂=−0.22 vs +1), point-rule false stability certification 3–48% vs 0.1–4.7% for the OLS bound.

8 tests

What it found

A twin fitted to closed-loop logs predicts the pole under a new gain k′ with sd (σ/√n)√((k−k′)2/τ2+1/v), set by the dither τ: held-out one-step error is 1.00–1.005σ2 at every τ, while the predicted pole's sd goes 0.037 to 0.82 (matching the formula to a few percent). With no dither the minimum-norm fit gets b̂=−0.22 (true +1) and certifies a real-unstable gain in 100% of fits. Point-rule false certification is 3–48%; the OLS upper bound cuts it to 0.1–4.7% but rarely certifies a good gain at low dither (5–9%). A predicted-pole sd of 0.05 needs τ=1.23 / 0.40 / 0.16 at n=200 / 1000 / 5000. Stylised: scalar linear plant, simulated data.

A figure from its own output

Figure produced by research/closedloop-twin: false_cert
closedloop-twin/experiments/false_cert.svg, written by the project's own experiment code.

Paper, code and results

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Produced with AI assistance (Claude). Results are from the code in this repository and are simulated or stylised unless the abstract says otherwise; nothing here implies affiliation with or endorsement by any lab, researcher or company cited. MIT licensed.